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Soliton bursts and deterministic dissipative Kerr soliton generation in auxiliary-assisted microcavities

机译:辅助微腔中的孤子爆裂和确定性耗散克尔孤子生成

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摘要

Dissipative Kerr solitons in resonant frequency combs offer a promising route for ultrafast mode-locking, precision spectroscopy and time-frequency standards. The dynamics for the dissipative soliton generation, however, are intrinsically intertwined with thermal nonlinearities, limiting the soliton generation parameter map and statistical success probabilities of the solitary state. Here, via use of an auxiliary laser heating approach to suppress thermal dragging dynamics in dissipative soliton comb formation, we demonstrate stable Kerr soliton singlet formation and soliton bursts. First, we access a new soliton existence range with an inverse-sloped Kerr soliton evolution—diminishing soliton energy with increasing pump detuning. Second, we achieve deterministic transitions from Turing-like comb patterns directly into the dissipative Kerr soliton singlet pulse bypassing the chaotic states. This is achieved by avoiding subcomb overlaps at lower pump power, with near-identical singlet soliton comb generation over twenty instances. Third, with the red-detuned pump entrance route enabled, we uncover unique spontaneous soliton bursts in the direct formation of low-noise optical frequency combs from continuum background noise. The burst dynamics are due to the rapid entry and mutual attraction of the pump laser into the cavity mode, aided by the auxiliary laser and matching well with our numerical simulations. Enabled by the auxiliary-assisted frequency comb dynamics, we demonstrate an application of automatic soliton comb recovery and long-term stabilization against strong external perturbations. Our findings hold potential to expand the parameter space for ultrafast nonlinear dynamics and precision optical frequency comb stabilization.
机译:谐振频率梳中的耗散Kerr孤子为超快锁模,精密光谱和时频标准提供了一条有希望的途径。但是,耗散孤子生成的动力学本质上与热非线性交织在一起,从而限制了孤子生成参数图和孤立状态的统计成功率。在这里,通过使用辅助激光加热方法来抑制耗散孤子梳形中的热阻力动力学,我们证明了稳定的Kerr孤子单重态形成和孤子爆发。首先,我们通过反倾斜的Kerr孤子演化获得一个新的孤子存在范围-随着泵的失谐增加,孤子能量减小。其次,我们实现了从图灵式梳状模式直接进入到绕过混沌状态的耗散Kerr孤子单重态脉冲的确定性转换。这是通过在较低的泵浦功率下避免子梳重叠而实现的,并且在二十个实例上产生了几乎相同的单线孤子孤子梳。第三,启用红色失谐的泵浦进入路径,我们从连续的背景噪声中直接形成低噪声光学频率梳,发现了独特的自发孤子爆发。爆裂动力学是由于泵浦激光器迅速进入腔体模式并相互吸引而产生的,在辅助激光器的辅助下,其与我们的数值模拟非常吻合。借助辅助频率梳的动力学特性,我们演示了自动孤子梳恢复和针对强外部干扰的长期稳定应用。我们的发现具有为超快非线性动力学和精密光学频率梳稳定化扩展参数空间的潜力。

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